Random Letters Matrix 03/18/201903/18/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment | 7:16 pm Categories: Difficulty Level 6 list loop nested for loop random writing text Generate a matrix or random letters from A to Z. Random Letter Matrix with Python Turtle Tags: list, loop, nested loop, random Post navigation PREVIOUS Previous post: Birthday ParadoxNEXT Next post: Word Search Generator Related Post Triangle Tessellation with Python TurtleTriangle Tessellation with Python Turtle 04/16/201904/16/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Triangle Tessellation or Tiling is one of three regular tessellations. The other two are: Square Tessellation and Hexagon Tessellation. READ MOREREAD MORE Curvy Fractal Tree (Source Code)Curvy Fractal Tree (Source Code) 09/01/202009/01/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Draw the following curvy fractal tree with recursion and Turtle library. Source Code: READ MOREREAD MORE Golden Ratio TilingGolden Ratio Tiling 03/08/201903/08/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Golden Ratio is a number fib(n+1)/fib(n) will converge to, where fib(n) represents n-th fibonacci number. The value is (1+sqrt(5))/2 ≈ 1.61803398875. In similar style to fibonacci tiling, draw a golden READ MOREREAD MORE
Triangle Tessellation with Python TurtleTriangle Tessellation with Python Turtle 04/16/201904/16/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Triangle Tessellation or Tiling is one of three regular tessellations. The other two are: Square Tessellation and Hexagon Tessellation. READ MOREREAD MORE
Curvy Fractal Tree (Source Code)Curvy Fractal Tree (Source Code) 09/01/202009/01/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Draw the following curvy fractal tree with recursion and Turtle library. Source Code: READ MOREREAD MORE
Golden Ratio TilingGolden Ratio Tiling 03/08/201903/08/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Golden Ratio is a number fib(n+1)/fib(n) will converge to, where fib(n) represents n-th fibonacci number. The value is (1+sqrt(5))/2 ≈ 1.61803398875. In similar style to fibonacci tiling, draw a golden READ MOREREAD MORE